half-life

Physiology

(noun)

The time it takes for a substance (drug, radioactive nuclide, or other) to lose half of its pharmacological, physiological, or radiological activity.

Related Terms

  • hormone receptor
  • hormone
Algebra

(noun)

The time it takes for a substance (drug, radioactive nuclide, or other) to lose half of its pharmacological, physiological, biological, or radiological activity.

Related Terms

  • doubling time
  • isotope
  • exponential growth
Chemistry

(noun)

The time it takes for half of the original concentration of an isotope to decay back to its more stable form.

Related Terms

  • nuclide
  • allotropes
  • radiometric dating
  • radioactive isotopes
  • radiocarbon dating
  • isotope

(noun)

The time required for half of the nuclei in a sample of a specific isotope to undergo radioactive decay.

Related Terms

  • nuclide
  • allotropes
  • radiometric dating
  • radioactive isotopes
  • radiocarbon dating
  • isotope

(noun)

The time required for a quantity to fall to half its value as measured at the beginning of the time period.

Related Terms

  • nuclide
  • allotropes
  • radiometric dating
  • radioactive isotopes
  • radiocarbon dating
  • isotope

(noun)

In a radioactive decay process, the amount of time required to end up with half of the original (undecayed) material.

Related Terms

  • nuclide
  • allotropes
  • radiometric dating
  • radioactive isotopes
  • radiocarbon dating
  • isotope

Examples of half-life in the following topics:

  • Onset, Duration, and Half-Life of Hormone Activity

    • A hormone's half-life and duration of activity are limited and vary from hormone to hormone.
    • Vitamin D is a hormone that has a half-life of one to two months.
    • A hormone's half-life and duration of activity are limited and vary from hormone to hormone.
    • A biological half-life or elimination half-life is the time it takes for a substance such as a hormone or drug to lose half of its pharmacologic or physiologic activity.
    • In a medical context, half-life may also describe the time it takes for the blood plasma concentration of a substance to halve (plasma half-life) its steady-state.
  • Half-Life of Radioactive Decay

    • Given a sample of a particular radionuclide, the half-life is the time taken for half of its atoms to decay.
    • The half-life is related to the decay constant.
    • Half-lives vary widely; the half-life of 209Bi is 1019 years, while unstable nuclides can have half-lives that have been measured as short as 10−23 seconds.
    • This means each half-life for element X is 18 days.
    • Nuclear half-life is the time that it takes for one half of a radioactive sample to decay.
  • Half-Life

    • To find the half-life of the reaction, we would simply plug 5.00 s-1 in for k:
    • To find the half-life, we once again plug in $\frac{[A]_0}{2}$for [A].
    • Thus the half-life of a second-order reaction, unlike the half-life for a first-order reaction, does depend upon the initial concentration of A.
    • Rearranging in terms of t, we can obtain an expression for the half-life:
    • The half-life of a reaction is the amount of time it takes for it to become half its quantity.
  • Half-Life of Knowledge

    • This phenomenon is what Gonzalez refers to as the "half-life" of knowledge - the time span from when knowledge is gained until it becomes obsolete (2004).
    • Since the advent of technology, from the radio to the internet, the half-life of knowledge has decreased significantly.
  • Exponential Decay

    • As an example let us assume we have a $100$ pounds of a substance with a half-life of $5$ years.
    • Half-life is very useful in determining the age of historical artifacts through a process known as carbon dating.
    • C-13 has a half-life of 5700 years—that is, in 5700 years, half of a sample of C-13 will have converted to C-12, which represents approximately all the remaining carbon.
    • Using the graph, find that half-life.
    • Since there is 50% of the substance left after 1 year, the half-life is 1 year.
  • Calculations Involving Half-Life and Decay-Rates

    • The half-life of a radionuclide is the time taken for half the radionuclide's atoms to decay.
    • The half-life of a radionuclide is the time taken for half of the radionuclide's atoms to decay.
    • A half-life must not be thought of as the time required for exactly half of the atoms to decay.
    • Note that after one half-life there are not exactly one-half of the atoms remaining; there are only approximately one-half left because of the random variation in the process.
    • The problems are taken from "The Joy of Physics. " This one deals with radioactive half-life.
  • Dating Using Radioactive Decay

    • After one half-life has elapsed, one half of the atoms of the nuclide in question will have decayed into a "daughter" nuclide, or decay product.
    • Each step in such a chain is characterized by a distinct half-life.
    • The half-life of Cs-137 is 30 years.
    • First half-life (30 years): 100 grams of Cs-137 decays and 50 grams are left.
    • Calculate the age of a radioactive sample based on the half-life of a radioactive constituent
  • Transuranium Elements

    • Each of these elements is radioactive, with a half-life much shorter than the age of the Earth.
    • Yellow - Radioactive elements: the most stable isotope has a half-life between 800 and 34.000 years.
    • Orange - Radioactive elements: the most stable isotope has a half-life between one day and 103 years.
    • Red - Highly radioactive elements: the most stable isotope has a half-life between several minutes and one day.
    • Purple - Extremely radioactive elements: the most stable isotope has a half-life less than several minutes.
  • Half-Life and Rate of Decay; Carbon-14 Dating

    • Carbon-14 has a relatively short half-life of 5,730 years, meaning that the fraction of carbon-14 in a sample is halved over the course of 5,730 years due to radioactive decay to nitrogen-14.
    • Describes radioactive half life and how to do some simple calculations using half life.
  • Still Life Painting

    • Still life painting flourished during the Golden Age of the Dutch Republic.
    • Virtually all still lifes had a moralistic message, usually concerning the brevity of life.
    • The vanitas theme was included in explicit symbols, such as a skull, or less obvious symbols such as a half-peeled lemon (representing life: sweet in appearance but bitter to taste).
    • Nevertheless, the force of this message seems less powerful in the more elaborate pieces of the second half of the century.
    • Discuss themes and attributes of 17th century Dutch still life painting
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